Aquifer Pump Test Theis Simulator All tools
Interactive simulator

Aquifer Pump Test Theis Simulator

Compare time-drawdown curve, cone of depression, and Theis type curve to see how observation conditions affect estimates.

Parameters
Pumping rate Q
m³/day

Discharge from the pumping well.

Transmissivity T
m²/day

Ability of the aquifer to transmit water.

Storage coefficient S
-

Aquifer storage coefficient.

Observation distance r
m

Distance from pumping well.

Elapsed time
h

Time after pumping starts.

Results
Drawdown
Theis u
Influence radius estimate
Specific capacity
Time-drawdown curve
Cone of depression sketch
Theis type curve
Model and equations

$$s=\frac{Q}{4\pi T}W(u),\quad u=\frac{r^2S}{4Tt}$$

Theis solution assumes a homogeneous confined aquifer, radial flow, and constant pumping rate. Boundaries, leakage, unconfined storage, and well loss need other models.

How to read it

The time curve shows logarithmic drawdown growth with elapsed time.

The depression cone shows strong dependence on observation distance.

The type curve checks whether u is small enough for stable approximation.

Learn Aquifer Pump Test Theis by dialogue

🙋
When reading Aquifer Pump Test Theis, where should I look first? Moving Pumping rate Q changes both the plots and the result cards.
🎓
Start with Drawdown, but do not treat the number as the whole answer. Use Time-drawdown curve to confirm the assumed state, then read Cone of depression sketch for the distribution or trend. The time curve shows logarithmic drawdown growth with elapsed time.
🙋
I can see why Pumping rate Q changes Drawdown. How should I judge the influence of Transmissivity T?
🎓
Move Transmissivity T in small steps and watch Theis u. That reveals which term is controlling the result. Theis solution assumes a homogeneous confined aquifer, radial flow, and constant pumping rate. Boundaries, leakage, unconfined storage, and well loss need other models. A single operating point is not enough; sweep the realistic scatter range.
🙋
What is Theis type curve for? It feels like the ordinary curve already tells the story.
🎓
Theis type curve is for finding boundaries where the condition becomes risky or margin collapses quickly. The depression cone shows strong dependence on observation distance. In Initial interpretation of pumping-test data, the important question is often what happens after a small change, not only the nominal value.
🙋
So if Drawdown is within the target, can I accept the condition?
🎓
Treat this as a first-pass review. It helps with Planning observation-well distance and test duration and Sensitivity checks before transmissivity estimation, but final decisions still need standards, measured data, detailed analysis, and vendor limits. The type curve checks whether u is small enough for stable approximation.

Practical use

Initial interpretation of pumping-test data.

Planning observation-well distance and test duration.

Sensitivity checks before transmissivity estimation.

FAQ

Start with Drawdown and Theis u. Then use Time-drawdown curve to confirm the assumed state and Cone of depression sketch to read distribution or bias. The time curve shows logarithmic drawdown growth with elapsed time
Move Pumping rate Q alone, then move Transmissivity T by a comparable amount and compare the change in Drawdown. Theis type curve shows combinations where margin or performance changes quickly.
Use it for Initial interpretation of pumping-test data. Instead of trusting a single point, widen the input range and check whether Drawdown keeps enough margin before moving to detailed analysis.
Theis solution assumes a homogeneous confined aquifer, radial flow, and constant pumping rate. Boundaries, leakage, unconfined storage, and well loss need other models. Final decisions still require standards, measured data, detailed analysis, and vendor limits.